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*-A commutant is its own bicommutant.
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commutant and is
In algebra, the bicommutant of a subset S of a semigroup ( such as an algebra or a group ) is the commutant of the commutant of that subset.
The bicommutant is particularly useful in operator theory, due to the von Neumann double commutant theorem, which relates the algebraic and analytic structures of operator algebras.
So, i. e. the commutant of the bicommutant of S is equal to the commutant of S. By induction, we have:
In algebra, the commutant of a subset S of a semigroup ( such as an algebra or a group ) A is the subset S ′ of elements of A commuting with every element of S. In other words,
According to Tomita – Takesaki theory, every vector which is cyclic for the factor and its commutant gives rise to a 1-parameter modular automorphism group.
Since any bimodule corresponds to the commuting actions of two factors, each factor is contained in the commutant of the other and therefore defines a subfactor.
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